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Contribution to book anthology

Kristensen, S. (2016). Metric Diophantine approximation - from continued fractions to fractals. In J. Steuding (Ed.), Diophantine analysis: Course Notes from a Summer School (pp. 61-127). Birkhäuser Verlag. https://doi.org/10.1007/978-3-319-48817-2_2

Kobak, P. Z. & Swann, A. F. (2022). The nonlinear graviton and related constructions: Exceptional Hyper-Kähler Reductions. In Further advances in twistor theory: Volume III: Curved twistor spaces (Vol. 3, pp. 81-84). CRC Press.

Jørgensen, P. (2018). Co-t-structures: The first decade. In Contemporary Mathematics (pp. 25-36). American Mathematical Society. https://doi.org/10.1090/conm/716/14425

Jantzen, J. C. (2008). Character formulae from Hermann Weyl to the present. In K. Tent (Ed.), Groups and Analysis: The legacy of Hermann Weyl (pp. 232-270). Cambridge University Press.

Jantzen, J. C. (2004). Nilpotent orbits in representation theory. In B. Ørsted & J.-P. Anker (Eds.), Lie Theory: Lie Algebras and Representations (pp. 1-211). Birkhäuser Verlag.

Jantzen, J. C. (2004). Representations of Lie algebras in positive characteristic. In T. Shoji, M. Kashiwara, N. Kawanaka, G. Luszig & K. Shinoda (Eds.), Representation Theory of Algebraic Groups and Quantum Groups (pp. 175-218). Math. Soc. Japan.

Istrati, N. & Otiman, A. (2025). On Some Properties of Hopf Manifolds. In Real and Complex Geometry: In Honour of Paul Gauduchon (pp. 201-218). Springer Science + Business Media. https://doi.org/10.1007/978-3-031-92297-8_9

Güneysu, B., Matte, O. & Møller, J. S. (2014). Stochastic calculus and non-relativistic QED. In P. Exner, W. König & H. Niedhardt (Eds.), Mathematical Results in Quantum Mechanics: Proceedings of the QMATH12 Conference (pp. 315-323). World Scientific. https://doi.org/10.1142/9789814618144_0027

Gérard, C., Isozaki, H. & Skibsted, E. (1994). Commutator algebra and resolvent estimates. In K. Yajima (Ed.), Spectral and scattering theory and applications (pp. 69-82). Math. Soc. Japan.

Frahm, J. (2024). Conformally invariant differential operators on Heisenberg groups and minimal representations. In F. Dahmani (Ed.), Mémoires de la Société Mathématique de France (Vol. 180, pp. iii-139). Societe Mathematique de France. https://doi.org/10.24033/msmf.488

Frahm, J., Weiske, C. & Zhang, G. (2025). Heisenberg parabolically induced representations of Hermitian Lie groups, Part II: Next-to-minimal representations and branching rules. In Symmetry in Geometry and Analysis, Volume 2: Festschrift in Honor of Toshiyuki Kobayashi (pp. 197-226). Birkhäuser Verlag. https://doi.org/10.1007/978-981-97-7662-7_6

Frahm, J., Neeb, K.-H. & Ólafsson, G. (2025). Nets of standard subspaces on non-compactly causal symmetric spaces. In M. Pevzner & H. Sekiguchi (Eds.), Symmetry in Geometry and Analysis: Festschrift in Honor of Toshiyuki Kobayashi (Vol. 2, pp. 115-195). Birkhäuser Verlag. https://doi.org/10.1007/978-981-97-7662-7_5

Frahm, J. & Labriet, Q. (2025). Restricting holomorphic discrete series representations to a compact dual pair. In M. Pevzner & H. Sekiguchi (Eds.), Symmetry in Analysis and Geometry: Festschrift in Honor of Toshiyuki Kobayashi (Vol. 2, pp. 95-113). Birkhäuser Verlag. https://doi.org/10.1007/978-981-97-7662-7_4

Dixon, K., Madsen, T. B. & Swann, A. F. (2025). Cohomological lifting of multi-toric graphs. In L. Ornea (Ed.), Real and Complex Geometry: In Honour of Paul Gauduchon (pp. 127-158). Springer Nature. https://doi.org/10.1007/978-3-031-92297-8_6

Castro, S. B. S. D. & Plessis, A. D. (2005). Intrinsic complete transversals and the recognition of equivariant bifurcations. In F. Dumortier, H. Broer, J. Mawhin, A. Vanderbauwhede & S. V. Lunel (Eds.), Equadiff 2003 (pp. 458-464). World Scientific.

Baudoin, F. (2022). Geometric Inequalities on Riemannian and Sub-Riemannian Manifolds by Heat Semigroups Techniques. In Lecture Notes in Mathematics (pp. 7-91). Springer Science and Business Media Deutschland GmbH. https://doi.org/10.1007/978-3-030-84141-6_2

Baudoin, F. (2015). Stochastic Differential Equations Driven by Loops. In Progress in Probability (pp. 59-80). Birkhauser. https://doi.org/10.1007/978-3-319-13984-5_3

Baudoin, F. (2010). Stochastic processes. In International Encyclopedia of Education (pp. 451-452). Elsevier Ltd.. https://doi.org/10.1016/B978-0-08-044894-7.01369-5

Barndorff-Nielsen, O. E. & Thorbjørnsen, S. (2006). Classical and Free Infinite Divisibility and Lévy Processes. In O. E. Barndorff-Nielsen, U. Franz, R. Gohm, B. Kümmerer & S. Thorbjørnsen (Eds.), Quantum Independent Increment Processes II: structure of quantum Lévy processes, classical probability, and physics (pp. 33-160). Springer.

Book anthology

Podolskij, M., Stelzer, R., Thorbjørnsen, S. & Veraart, A. (Eds.) (2016). The Fascination of Probability, Statistics and their Applications: In Honour of Ole E. Barndorff-Nielsen. Springer. https://doi.org/10.1007/978-3-319-25826-3

Møller, J. S. & Fedorov, D. V. (Eds.) (2008). Quantum Few-body Systems: Proceedings of the Joint Physics/Mathematics Workshop on Quantum Few-body Systems. American Institute of Physics. AIP conference proceedings Vol. 998

Benkart, G., Jantzen, J. C., Lin, Z., Nakano, D. K. & Parshall, B. J. (Eds.) (2006). Representations of Algebraic Groups, Quantum Groups and Lie Algebras. American Mathematical Society. Contemporary Mathematics Vol. 413

Anker, J.-P. & Ørsted, B. (Eds.) (2004). Lie theory: Lie algebras and representations. Birkhäuser Verlag. Progress in Mathematics Vol. 228

Anker, J.-P. & Ørsted, B. (Eds.) (2005). Lie theory: unitary representations and compactifications of symmetric spaces. Birkhäuser Verlag. Progress in Mathematics Vol. 229

Anker, J.-P. & Ørsted, B. (Eds.) (2005). Lie theory: harmonic analysis on symmetric spaces - general Plancherel theorems. Birkhäuser Verlag. Progress in Mathematics Vol. 230

Thomsen, K. (2024). An introduction to KMS weights. Springer. Lecture Notes in Mathematics Vol. 2362 https://doi.org/10.1007/978-3-031-75630-6

Stetkær, H. (2013). Functional equations on groups. World Scientific. https://doi.org/10.1142/8830

Matte, O. & Møller, J. S. (2018). Feynman-Kac formulas for the ultra-violet renormalized Nelson model. Société Mathématique de France. Asterisque https://smf.emath.fr/publications/formules-de-feynmann-kac-pour-le-modele-de-nelson-ultra-violet-renormalisee

Kock, A. (2010). Synthetic geometry of manifolds. Cambridge University Press. Cambridge tracts in mathematics Vol. 180

Jantzen, J. C. & Schwermer, J. (2005). Algebra. Springer.

Jantzen, J. C. (2003). Representations of Algebraic Groups. (2. ed.) American Mathematical Society.

Contribution to journal

Brion, M. & Jantzen, J. C. (Eds.) (2010). Algebraic groups. Oberwolfach Reports, 7(2), 1101-1163. https://doi.org/10.4171/OWR/2010/19

Brion, M., Jantzen, J. C. & Rouquier, R. (Eds.) (2007). Algebraic Groups. Oberwolfach Reports, (2), 1191–1242. https://doi.org/10.4171/OWR/2007/22

Nelson, P. D. (2022). Correction to: The spectral decomposition of | θ| ² Mathematische Zeitschrift, 301(2), 2227-2228. https://doi.org/10.1007/s00209-021-02936-y

Nelson, P. D. (2021). Correction to: The spectral decomposition of | θ| ² (Mathematische Zeitschrift, (2021), 298, 3-4, (1425-1447), 10.1007/s00209-020-02665-8). Mathematische Zeitschrift, 299(1-2), 1197. https://doi.org/10.1007/s00209-020-02668-5

Lauritzen, N. & Thomsen, J. F. (2019). A Euclidean algorithm for integer matrices. The American Mathematical Monthly, 126(8), 699-699. https://doi.org/10.1080/00029890.2019.1626667

Baudoin, F. & Nualart, D. (2005). Erratum: "Equivalence of Volterra processes" (Stochastic Process. Appl. (2003) vol. 107 (327-350) 10.1016/S0304-4149(03)00088-7). Stochastic Processes and Their Applications, 115(4), 701-703. https://doi.org/10.1016/j.spa.2004.11.002

Baudoin, F. (2021). Heat flow and sets of finite perimeter. Notices of the American Mathematical Society, 68(4), 582-583. https://doi.org/10.1090/noti2257

Gyoja, A., Andersen, H. H., Ariki, S., Broué, M., De Concini, C., Jantzen, J. C., Nakajima, H. & Shoji, T. (Eds.) (2006). Special issue celebrating the 60th birthday of George Lusztig. Nagoya Mathematical Journal, 182.

Baudoin, F. & Rizzi, L. (2025). Preface. Contemporary Mathematics, 809, vii.

Thomsen, K. (2009). Book review of 'Topological and bivariant K-theory' by J. Cuntz, R. Meyer, J. Rosenberg. Bulletin of the London Mathematical Society, 41(6), 1144-1145. https://doi.org/10.1112/blms/bdp111

Swann, A. F. (2011). Alekseevsky, D. V.; Cortés, V.; Galaev, A. S.; Leistner, T. Cones over pseudo-Riemannian manifolds and their holonomy. J. Reine Angew. Math. 635 (2009), 23--69. Mathematical Reviews, 2011b(53115), MR2572254.

Swann, A. F. (2011). Alekseevsky, D. V.; Cortés, V. Geometric construction of the r-map: from affine special real to special Kähler manifolds. Comm. Math. Phys. 291 (2009), no. 2, 579--590. Mathematical Reviews, 2011a(53070), MR2530173.

Swann, A. F. (2019). Ang, J. P., Driezen, Sibylle, Roček, Martin, Sevrin, Alexander. Generalized Kähler structures on group manifolds and T-duality. J. High Energy Phys. 2018, no. 5, 189, front matter+41 pp. MathSciNet, Article MR3814998. https://mathscinet.ams.org/mathscinet-getitem?mr=3814998

Swann, A. F. (2024). A. Soldatenkov, Deformation principle and André motives of projective hyperkähler manifolds, Int. Math. Res. Not. IMRN 2022, no. 21, 16814-16843. MathSciNet, Article MR4504908. https://mathscinet-ams-org.ez.statsbiblioteket.dk/mathscinet/article?mr=4504908

Swann, A. F. (2012). Baraglia, D. Moduli of coassociative submanifolds and semi-flat G2-manifolds. J. Geom. Phys. 60 (2010), no. 12, 1903--1918. Mathematical Reviews, 2012f(53100), MR2735277.

Swann, A. F. (2012). Bellucci, Stefano; Marrani, Alessio; Roychowdhury, Raju. On quantum special Kähler geometry. Internat. J. Modern Phys. A 25 (2010), no. 9, 1891--1935. Mathematical Reviews, 2012d(53150), MR2651217.

Swann, A. F. (2012). Bellucci, Stefano; Marrani, Alessio; Roychowdhury, Raju. Topics in cubic special geometry. J. Math. Phys. 52 (2011), no. 8, 082302, 29 pp. Mathematical Reviews, Article MR2858043.

Swann, A. F. (2013). Bezvitnaya, Natalia I. Holonomy algebras of pseudo-hyper-Kählerian manifolds of index 4. Differential Geom. Appl. 31 (2013), no. 2, 284--299. Mathematical Reviews, Article MR3032649.

Swann, A. F. (2021). Bielawski, Roger. A hyperkähler submanifold of the monopole moduli space. Ann. Mat. Pura Appl. (4) 199 (2020), no. 1, 401--407. MathSciNet, Article MR4065123.

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Lars Madsen